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3 | :items( ) |
3 | :items( ) |
4 | items(a,b,c,d,e,f) |
4 | items(a,b,c,d,e,f) |
5 | ±í {a,b,c,d,e,f} µÄÏîÊý(ÕâÀïÊÇ 6) |
5 | ±í {a,b,c,d,e,f} µÄÏîÊý(ÕâÀïÊÇ 6) |
6 | :item( ) |
6 | :item( ) |
7 | item(3,a,b,c,d,e,f) |
7 | item(3,a,b,c,d,e,f) |
8 | ±í {a,b,c,d,e,f} µÄµÚ 3 Ïî(ÕâÀïÊÇ c) ; <tt>item(3,\ll) |
8 | ±í {a,b,c,d,e,f} µÄµÚ 3 Ïî(ÕâÀïÊÇ c) ; <span class="tt">item(3,\ll)</span> ±í \ll µÄµÚ 3 Ïî(ͬ <span class="tt">\ll[3]</span>) |
9 | :item( .. , ) |
9 | :item( .. , ) |
10 | item(2..5,a,b,c,d,e,f) |
10 | item(2..5,a,b,c,d,e,f) |
11 | ±í {a,b,c,d,e,f} µÄµÚ 2 ÖÁ 5 Ïî(ÕâÀïÊÇ b,c,d,e) |
11 | ±í {a,b,c,d,e,f} µÄµÚ 2 ÖÁ 5 Ïî(ÕâÀïÊÇ b,c,d,e) |
12 | :item([ , ], ) |
12 | :item([ , ], ) |
13 | item([2,4],\ll) |
13 | item([2,4],\ll) |
14 | ±í \ll µÄµÚ 2 ¼°µÚ 4 Ïî(ͬ <tt>\ll[2,4]</ |
14 | ±í \ll µÄµÚ 2 ¼°µÚ 4 Ïî(ͬ <span class="tt">\ll[2,4]</span>) |
15 | :position( ) |
15 | :position( ) |
16 | position(make,do,go,make,take) |
16 | position(make,do,go,make,take) |
17 | Ïî `make' ÔÚ±í {do,go,make,take} ÀïµÄλÖÃ(ÕâÀïÊÇ 3) |
17 | Ïî `make' ÔÚ±í {do,go,make,take} ÀïµÄλÖÃ(ÕâÀïÊÇ 3) |
18 | :rows( ) |
18 | :rows( ) |
19 | rows(\m) |
19 | rows(\m) |
20 | ¾ØÕó \m µÄÐÐÊý |
20 | ¾ØÕó \m µÄÐÐÊý |
21 | :row( , ) |
21 | :row( , ) |
22 | row(2,\m) |
22 | row(2,\m) |
23 | ¾ØÕó \m µÄµÚ 2 ÐÐ(ͬ <tt>\m[2;]</ |
23 | ¾ØÕó \m µÄµÚ 2 ÐÐ(ͬ <span class="tt">\m[2;]</span>) |
24 | :row( .. , ) |
24 | :row( .. , ) |
25 | row(2..5,\m) |
25 | row(2..5,\m) |
26 | ¾ØÕó \m µÄµÚ 2 ÖÁ 5 Ðй¹³ÉµÄ×Ó¾ØÕó(ͬ <tt>\m[2..5;]</ |
26 | ¾ØÕó \m µÄµÚ 2 ÖÁ 5 Ðй¹³ÉµÄ×Ó¾ØÕó(ͬ <span class="tt">\m[2..5;]</span>) |
27 | :row([ , ], ) |
27 | :row([ , ], ) |
28 | row([1,3],1,2,3<br/>3,4,5<br/>5,6,7) |
28 | row([1,3],1,2,3<br/>3,4,5<br/>5,6,7) |
29 | ÓÉ 3×3 ¾ØÕóµÄµÚ 1, 3 Ðй¹³ÉµÄ×Ó¾ØÕó |
29 | ÓÉ 3×3 ¾ØÕóµÄµÚ 1, 3 Ðй¹³ÉµÄ×Ó¾ØÕó |
30 | :row( , ) |
30 | :row( , ) |
31 | row(column 1 > 1 and column 2 = good,\mat) |
31 | row(column 1 > 1 and column 2 = good,\mat) |
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36 | :randomrow( ) |
36 | :randomrow( ) |
37 | randomrow(\mat) |
37 | randomrow(\mat) |
38 | ¾ØÕó \mat µÄËæ»úÐÐ |
38 | ¾ØÕó \mat µÄËæ»úÐÐ |
39 | :column( , ) |
39 | :column( , ) |
40 | column(2,\m) |
40 | column(2,\m) |
41 | ¾ØÕó \m µÄµÚ 2 ÁÐÔªËØ, ×÷ΪÓöººÅ·Ö¸ôµÄ±í(ͬ <tt>\m[;2]</ |
41 | ¾ØÕó \m µÄµÚ 2 ÁÐÔªËØ, ×÷ΪÓöººÅ·Ö¸ôµÄ±í(ͬ <span class="tt">\m[;2]</span>) |
42 | :column( .. , ) |
42 | :column( .. , ) |
43 | column(2..5,\m) |
43 | column(2..5,\m) |
44 | \m µÄµÚ 2 ÖÁ 5 Áй¹³ÉµÄ×Ó¾ØÕó(ͬ <tt>\m[;2..5]</ |
44 | \m µÄµÚ 2 ÖÁ 5 Áй¹³ÉµÄ×Ó¾ØÕó(ͬ <span class="tt">\m[;2..5]</span>) |
45 | :column([ , ], ) |
45 | :column([ , ], ) |
46 | column([1,3],1,2,3<br/>3,4,5<br/>5,6,7) |
46 | column([1,3],1,2,3<br/>3,4,5<br/>5,6,7) |
47 | ÓÉ 3×3 ¾ØÕóµÄ 1, 3 Áй¹³ÉµÄ×Ó¾ØÕó |
47 | ÓÉ 3×3 ¾ØÕóµÄ 1, 3 Áй¹³ÉµÄ×Ó¾ØÕó |
48 | :asis( ) |
48 | :asis( ) |
49 | asis(How do you do? item(1,2,3)) |
49 | asis(How do you do? item(1,2,3)) |